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Wavelet-Galerkin method in solving dynamic electromagnetic field problems

机译:小波-Galerkin方法求解动态电磁场问题

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This paper presents a wavelet-Galerkin method to solve dynamic electromagnetic field problems. It differs from some former methods which discretize the whole space domain using wavelet functions; however it discretizes the space domain with finite element, because of its flexibility to the boundary. At the same time, it introduces the scaling function as trial functions for time domain, which are space orthogonal along the real line but have poor ability to adapt complex boundaries. Thus, it incorporates the merits of both techniques. The results are better without too much calculation time.
机译:本文提出了一种小波-Galerkin方法来解决动态电磁场问题。它不同于以前的一些使用小波函数离散化整个空间域的方法。但是由于它对边界的灵活性,它用有限元离散化了空间域。同时,它引入了比例函数作为时域的试验函数,这些函数沿实线是正交的,但适应复杂边界的能力较弱。因此,它结合了两种技术的优点。没有太多的计算时间,结果会更好。

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